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dN2 / dt = - ( A + BŽ¥I ) N2 + BŽ¥IŽ¥N1
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I(ν,T) = 8hν3 / {c3 [ exp(hν/ kBT) - 1 ] }
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dN2/ dt = - ( A + BŽ¥I + knr ) N2 + ( BŽ¥I + kZ ) N1
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( A + BŽ¥I + knr ) N2 / N1 = BŽ¥I + kZ
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N2 / N1 =exp( - hν / kBT)
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A + knr - kZ exp( hν / kBT ) = BŽ¥I Ž¥{exp( hν / kBT ) - 1}
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A= ( 8πhν3 / c3 )Ž¥B
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kZ = exp( - hν / kBT ) Ž¥kET
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Eos = hν / { exp( hν / kBT ) - 1 }
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8πν2 / c3 Ž¥Eos = A / (A + knr) Ž¥I(ν,T) + kET / (A + knr) Ž¥8πhν2 / c3 Ž¥Eos
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E(ν,T) = 8πν2 / c3 Ž¥Eos
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E(ν,T) = A / (A + knr) Ž¥I(ν,T) + kET / (A + knr) Ž¥E(ν,T)
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Φr = kr / (kr + knr) = A / (A + knr)
Φnr = knr / (kr + knr) ~ kET / (A + knr)
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Vibrational relaxation in CO2-N2 and CO2-O2 mixtures is studied via the optic-acoustic effect.
The relaxation of the bending vibration of CO2 by N2 and O2 can be explained by a simple one-step relaxation. For CO2-N2 a relaxation time of 12.8 ± 1.5 μs atm is obtained, for CO2-O2 8.8 ± 0.3 μs atm.
Vibrational relaxation of CO2 in CO2-N2 and CO2-O2 mixtures, F. Cannemeyer and A. E. De Vries, Physica, 74, 1, 196-204(1974)
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τO2-1 = 1/(8.8μs atm) = 1.1×105(s-1 atm-1)
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k = 7.8×104(s-1 atm-1)*(0.78atm) + 1.1×105(s-1 atm-1)*(0.2095atm)
k = 8.4×104(s-1)
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τr = (109 / 4)× (1.5 λ02 / σ) =1.5×109×(15×10-6)2/(4×20.2) = 0.0042
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kr = 1/τr = 1 / 0.0042
kr = 2.38×102(s-1)
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Φr = 0.0028
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